• Communications of Mathematical Education
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• v.20 no.3 s.27
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• pp.469-482
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• 2006

It ill give much interest both to the teacher and student that paper crane makes interesting mathematical investment possible. It is really possible for the middle school students to invest mathematical activity such as the things about triangle and square, resemblance, Pythagorean theorem. I reserched how this mathematical investment possible through folding and unfolding paper crane and analyzed the mathematical meaning.

• School Mathematics
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• v.10 no.4
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• pp.625-648
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• 2008

We collected the data through the following process. 36 third-grade middle school students are selected, and we conducted ex-ante interviews for researching how they understand the nature of proof. Based on the results of survey, then we chose two students we took a lesson with the Branford's among the 36 samples. After sampling, historic-genetic geometry education, inspected carefully whether the Branford's method helps the students.

• Journal for History of Mathematics
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• v.32 no.5
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• pp.241-255
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• 2019

The proposition that the parallel axiom and the Pythagorean theorem are equivalent in the Hilbert geometry is true when the Archimedean axiom is assumed. In this article, we examine some specific plane geometries to see the existence of the non-archimidean Hilbert geometry in which the Pythagorean theorem holds but the parallel axiom does not. Furthermore we observe that the Pythagorean theorem is equivalent to the fact that the Hilbert geometry is actually a semi-Euclidean geometry.

• Proceedings of the Korea Society of Mathematical Education Conference
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• 2007.10a
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• pp.33-48
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• 2007

• Communications of Mathematical Education
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• v.6
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• pp.429-450
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• 1997

• Journal for History of Mathematics
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• v.14 no.1
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• pp.35-40
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• 2001

There are two epochs when progress in mathematics was distorted or developed improperly In this article, post Pythagorean age and post Newtonian age are the cases and the causes for this are shown.

• 한국체육학회지인문사회과학편
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• v.55 no.6
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• pp.361-373
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• 2016

The winning rate is the most important indicator for running a professional baseball team because it directly affects the spectator. James(1980) suggests that the Pythagorean method is almost identical to the actual winning rate, which is known as a way of helping to establish a team strategy. In this study, it was analyzed what kind of detail difference produced difference between real winning rate and winning rate based on Pythagorean method for 10 years from 2005 to 2014. The purpose of this study is to derive a plan to improve the performance of Korean professional baseball team. The results show that the expected winning rate differs from the actual winning rate by +.062 to -.054. In the process of this result, records of base on balls of the hitter, strikeout of the hitter, base on balls of the pitcher, batting average, sacrifice fly, etc. were found to affect the performance of professional baseball team. Therefore professional baseball teams should improve their batting eye so they can get a base on balls and reduce strikeouts. In the case of a pitcher, it should be instructed to reduce the base on balls by improving the control.

• Venture DIGEST
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• s.119
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• pp.44-45
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• 2008

참으로 다양한 것들이 존재 하는 나라. 아시아 속에서 또 하나의 독특한 문화를 가진 독립적인 대륙, 인도. 11억 인구의 거대 시장과 풍부한 자원을 보유한 인도는 엄청난 성장 잠재력을 보유한 나라로 손꼽힌다. 0의 개념, 십진법, 원주율, 피타고라스 정리, 지구의 태양 공전 주기, 체스까지 흥미로운 세계 최초를 만들어낸 기초학문의 강국 인도는 이제 선택이 아닌 필수교류 국가로 우리 앞으로 달려오고있다.

• Journal for History of Mathematics
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• v.13 no.2
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• pp.121-132
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• 2000

In this paper, we demonstrate the Pythagorean Theorem by using the computer geometric software, Geometer's Skechpad(GSP) in stead of Eucliean logical proof. Also, we show that two applications of Pythagorean Theorem. The one is constructed by the fact that $ka^2+kb^2=kc^2$, where k is a constant, the other is made by the fractal.

• The Mathematical Education
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• v.36 no.1
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• pp.61-75
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• 1997

컴퓨터가 우리 생활에 일반적인 것이 된 시기는 그리 오래되지 않았다. 80년대 초 8bit 컴퓨터가 16bit로 대치되기 시작하면서 많은 분야에 걸쳐 다양하게 사용되어 오고 있다. 이러한 컴퓨터의 보급은 교육계에서도 마찬가지로 어떻게 하면 컴퓨터를 교수 학습에 효과적으로 사용할 수 있는가에 대한 여러 가지 방법이 논의되어 왔다.(중략)